理解生存分析:Kaplan-Meier估计。

Manish Kumar Goel, Pardeep Khanna, Jugal Kishore
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引用次数: 846

摘要

Kaplan-Meier估计值是衡量治疗后存活一定时间的受试者比例的最佳选择之一。在临床试验或社区试验中,通过测量一段时间内干预后存活或挽救的受试者数量来评估干预的效果。从一个确定的点开始到一个给定事件(例如死亡)发生的时间称为生存时间,对群体数据的分析称为生存分析。这可能会受到研究对象的影响,他们不合作,拒绝留在研究中,或者当一些研究对象可能在研究结束前没有经历事件或死亡,尽管如果继续观察,他们会经历或死亡,或者我们在研究过程中与他们失去联系。我们将这些情况标记为经过审查的观察。卡普兰-迈耶估计是计算随时间推移的存活率的最简单方法,尽管所有这些困难都与受试者或情境有关。生存曲线可以在各种情况下生成。它包括计算事件在某一时间点发生的概率,并将这些连续的概率乘以任何先前计算的概率,以得到最终的估计。这可以计算两组受试者,以及他们在存活率上的统计差异。这可以用于阿育吠陀研究,当他们比较两种药物,寻找生存的对象。
本文章由计算机程序翻译,如有差异,请以英文原文为准。

Understanding survival analysis: Kaplan-Meier estimate.

Understanding survival analysis: Kaplan-Meier estimate.

Understanding survival analysis: Kaplan-Meier estimate.

Understanding survival analysis: Kaplan-Meier estimate.

Kaplan-Meier estimate is one of the best options to be used to measure the fraction of subjects living for a certain amount of time after treatment. In clinical trials or community trials, the effect of an intervention is assessed by measuring the number of subjects survived or saved after that intervention over a period of time. The time starting from a defined point to the occurrence of a given event, for example death is called as survival time and the analysis of group data as survival analysis. This can be affected by subjects under study that are uncooperative and refused to be remained in the study or when some of the subjects may not experience the event or death before the end of the study, although they would have experienced or died if observation continued, or we lose touch with them midway in the study. We label these situations as censored observations. The Kaplan-Meier estimate is the simplest way of computing the survival over time in spite of all these difficulties associated with subjects or situations. The survival curve can be created assuming various situations. It involves computing of probabilities of occurrence of event at a certain point of time and multiplying these successive probabilities by any earlier computed probabilities to get the final estimate. This can be calculated for two groups of subjects and also their statistical difference in the survivals. This can be used in Ayurveda research when they are comparing two drugs and looking for survival of subjects.

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